Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
SectionP.CT: Test
Problem 1CT
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Binomial Distribution
Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.
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I am having trouble doing #32
![160 CHAPTER 3 I TRIANGLES
29. In isosceles AABC with vertex A (not shown), each base
angle is 12° larger than the vertex angle. Find the measure of
each angle.
38. Given:
Prove:
30. In isosceles AABC (not shown), vertex angle A is 5° more
than one-half of base angle B. Find the size of each angle of
the triangle.
utan
Stat
noon
1. ?
2. L2 = L
In Exercises 31 to 34, suppose that BC is the base of isosceles
AABC (not shown).
3. L2 and Z
supplemen
L7 are sup
31. Find the perimeter of AABC if AB = 8 and BC =
10.
d o slgnsm
32. Find AB if the perimeter of AABC is 36.4 and BC = 14.6.
4. ?
36
33. Find x if the perimeter of AABC is 40, AB = x, and
ВС — х + 4.
34. Find x if the perimeter of AABC is 68, AB = x, and
ВС — 1.4х.
eed od to
35. Suppose that AABC = ADEF. Also, AX bisects LCAB
and DY bisects ZFDE. Are these corresponding angle
bisectors of congruent triangles congruent?
In Exercises 39
80ob 1uom terdw nol 19o1 001 zi she
39. Given:
Prove:
(HINT: Firs
ARUS =
baid
bre
40. Given:
B.
Exercises 35, 36
not
36. Suppose that AABC = ADEF, AX is the median
from A to BC, and DY is the median from D to EF.
Are these corresponding medians of congruent triangles
congruent?
Prove:
41. )Given:
Is-
In Exercises 37 and 38, complete each proof using the
drawing below.
wi
Isc
wi
37. Given:
23 = L1
Prove:
Preve:
AR = AC](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb3ff42f6-ab54-4303-bb8f-9d20b0fa7fe3%2Fa2e0b3c4-75a8-4cb8-90a8-563f868f413b%2Fy9m2tff_processed.jpeg&w=3840&q=75)
Transcribed Image Text:160 CHAPTER 3 I TRIANGLES
29. In isosceles AABC with vertex A (not shown), each base
angle is 12° larger than the vertex angle. Find the measure of
each angle.
38. Given:
Prove:
30. In isosceles AABC (not shown), vertex angle A is 5° more
than one-half of base angle B. Find the size of each angle of
the triangle.
utan
Stat
noon
1. ?
2. L2 = L
In Exercises 31 to 34, suppose that BC is the base of isosceles
AABC (not shown).
3. L2 and Z
supplemen
L7 are sup
31. Find the perimeter of AABC if AB = 8 and BC =
10.
d o slgnsm
32. Find AB if the perimeter of AABC is 36.4 and BC = 14.6.
4. ?
36
33. Find x if the perimeter of AABC is 40, AB = x, and
ВС — х + 4.
34. Find x if the perimeter of AABC is 68, AB = x, and
ВС — 1.4х.
eed od to
35. Suppose that AABC = ADEF. Also, AX bisects LCAB
and DY bisects ZFDE. Are these corresponding angle
bisectors of congruent triangles congruent?
In Exercises 39
80ob 1uom terdw nol 19o1 001 zi she
39. Given:
Prove:
(HINT: Firs
ARUS =
baid
bre
40. Given:
B.
Exercises 35, 36
not
36. Suppose that AABC = ADEF, AX is the median
from A to BC, and DY is the median from D to EF.
Are these corresponding medians of congruent triangles
congruent?
Prove:
41. )Given:
Is-
In Exercises 37 and 38, complete each proof using the
drawing below.
wi
Isc
wi
37. Given:
23 = L1
Prove:
Preve:
AR = AC
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